Abstract
Abstract
We prove that every flock of a finite-dimensional
locally compact connected circle plane is homeomorphic to ℝ or
1 and that every flock of a real Miquelian circle plane
defines a compact 4-dimensional translation plane. Furthermore we investigate
(topological) properties of regulizations. These properties are used to relate
the automorphism group of a flock to the automorphism group of the corresponding
translation plane.
Cited by
2 articles.
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